PLEASE answer fast........
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Answered by
4
Step-by-step explanation:
cos 2A+cos2B- cos 2C= 1–4.sinA.sinB.cosC.
L.H.S.
=2.cos(2A+2B)/2.cos (2A-2C)/2-(2cos^2C-1).
= 2.cos(180°-C).cos(A-B)-2cos^2 C. +1.
= - 2.cosC.cos(A-B)-2.cos^2 C. +1
= 1 -2cosC[cos(A-B) +cosC].
= 1 -2.cosC[ cos(A-B)+cos{180°-(A+B)}]
= 1–2cosC.[cos(A-B)-cos(A+B)]
= 1–2.cosC.[2sinA.sinB ]
= 1. - 4.sinA.sinB.cosC. Proved.
Answered by
0
question cos 2a + cos 2b - cos 2c = 1-4 sina . sinb. sin c
answer...in above attached pic.
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